NONLOCAL CANCELLATION OF DISPERSIVE BROADENING IN MACH-ZEHNDER INTERFEROMETERS

We present theoretical and experimental second- and fourth-order interference patterns for entangled photons of different colors entering single and dual Mach-Zehnder interferometers in which dispersive elements have been deliberately placed. Although photon wave packets are generally broadened, as well as delayed, by passage through dispersive optical,elements, coincidence measurements made with entangled photon pairs can be free of such broadening. This occurs for materials with particular dispersive behavior, as well as when the dispersion is balanced in both arms. This nonlocal behavior arises from the entanglement in the frequencies of the down-converted pair photons. We also show that nonlocal pump-frequency oscillations are present in the coincidence rate patterns for long path-length-difference times, confirming the robustness of this phenomenon in the presence of dispersion. However, the magnitude of these oscillations is reduced when an arbitrary dispersive material is used in an unbalanced configuration. Difference-frequency oscillations are also robust in the presence of dispersion, although they decay for large path-length-difference times.